We review the relations between Jordan cells in various branches of physics, ranging from
quantum mechanics to massive gravity theories. Our main focus is on holographic …

Motivated by recent works of Sen [hep-th/0203211, hep-th/0203265] and Gibbons [hep-
th/0204008], we study the evolution of a flat and homogeneous universe dominated by …

These are notes of my lectures held at the first School & Workshop on Logarithmic
Conformal Field Theory and its Applications, September 2001 in Tehran, Iran. These notes …

A comprehensive introduction to logarithmic conformal field theory, using an algebraic point
of view, is given. A number of examples are explained in detail, including the c=-2 triplet …

A bstract Logarithmic conformal field theories have a vast range of applications, from critical
percolation to systems with quenched disorder. In this paper we thoroughly examine the …

We construct logarithmic conformal field theories starting from an ordinary conformal field
theory—with a chiral algebra C and the corresponding space of states V—via a two-step …

A bstract In this work, we develop conformal bootstrap for Galilean conformal field theory
(GCFT). In a GCFT, the Hilbert space could be decomposed into quasiprimary states and its …

A good understanding of conformal field theory (CFT) at c= 0 is vital to the physics of
disordered systems, as well as geometrical problems such as polymers and percolation …

In this paper, we present explicit results for the fusion of irreducible and higher rank
representations in two logarithmically conformal models, the augmented c 2, 3= 0 model as …

A bstract We investigate a higher-derivative scalar field model in a fixed d+ 1 dimensional
AdS background as a toy model for a gravitational dual to a higher-rank logarithmic CFT …